SolM♯11 accord de guitare — schéma et tablature en accordage Modal D

Réponse courte : SolM♯11 est un accord Sol M♯11 avec les notes Sol, Si, Ré, Do♯. En accordage Modal D, il y a 300 positions. Voir les diagrammes ci-dessous.

Aussi connu sous : SolM+11

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Comment jouer SolM♯11 au Mandolin

SolM♯11, SolM+11

Notes: Sol, Si, Ré, Do♯

x,x,0,5,2,4,0,0 (xx.312..)
x,x,0,5,4,2,0,0 (xx.321..)
x,x,5,5,4,2,0,0 (xx3421..)
x,x,5,5,2,4,0,0 (xx3412..)
x,x,0,5,4,2,5,0 (xx.3214.)
x,x,0,5,2,4,5,0 (xx.3124.)
x,x,x,5,2,4,0,0 (xxx312..)
x,x,x,5,4,2,0,0 (xxx321..)
x,x,0,5,4,2,0,5 (xx.321.4)
x,x,0,5,2,4,0,5 (xx.312.4)
x,x,x,5,4,2,5,0 (xxx3214.)
x,x,x,5,2,4,5,0 (xxx3124.)
x,x,x,5,2,4,0,5 (xxx312.4)
x,x,x,5,4,2,0,5 (xxx321.4)
4,x,0,5,2,4,0,0 (2x.413..)
2,x,0,5,2,4,0,0 (1x.423..)
4,x,0,5,2,2,0,0 (3x.412..)
2,x,0,5,4,5,0,0 (1x.324..)
2,x,0,5,4,4,0,0 (1x.423..)
4,x,0,5,2,5,0,0 (2x.314..)
4,x,0,5,5,2,0,0 (2x.341..)
5,x,0,5,2,4,0,0 (3x.412..)
5,x,0,5,4,2,0,0 (3x.421..)
4,x,0,5,4,2,0,0 (2x.431..)
2,x,0,5,5,4,0,0 (1x.342..)
2,x,0,5,4,2,0,0 (1x.432..)
x,x,0,5,2,4,x,0 (xx.312x.)
x,x,0,5,2,4,0,x (xx.312.x)
x,x,0,5,4,2,0,x (xx.321.x)
x,x,0,5,4,2,x,0 (xx.321x.)
x,x,5,5,4,2,0,x (xx3421.x)
x,x,5,5,4,2,x,0 (xx3421x.)
x,x,5,5,2,4,x,0 (xx3412x.)
x,x,5,5,2,4,0,x (xx3412.x)
x,10,11,9,10,x,0,0 (x2413x..)
x,10,9,11,10,x,0,0 (x2143x..)
x,x,0,5,2,4,5,x (xx.3124x)
x,x,0,5,4,2,5,x (xx.3214x)
x,x,x,5,2,4,0,x (xxx312.x)
x,10,9,11,x,10,0,0 (x214x3..)
x,x,x,5,4,2,0,x (xxx321.x)
x,10,11,9,x,10,0,0 (x241x3..)
x,x,x,5,4,2,x,0 (xxx321x.)
x,x,x,5,2,4,x,0 (xxx312x.)
x,x,0,5,4,2,x,5 (xx.321x4)
x,x,0,5,2,4,x,5 (xx.312x4)
x,10,0,11,x,10,9,0 (x2.4x31.)
x,10,0,11,10,x,9,0 (x2.43x1.)
x,10,0,9,x,10,11,0 (x2.1x34.)
x,10,0,9,10,x,11,0 (x2.13x4.)
x,10,0,9,x,10,0,11 (x2.1x3.4)
x,10,0,11,10,x,0,9 (x2.43x.1)
x,10,0,11,x,10,0,9 (x2.4x3.1)
x,10,0,9,10,x,0,11 (x2.13x.4)
2,x,0,5,4,x,0,0 (1x.32x..)
4,x,0,5,2,x,0,0 (2x.31x..)
4,x,5,5,2,x,0,0 (2x341x..)
2,x,0,5,x,4,0,0 (1x.3x2..)
2,x,5,5,4,x,0,0 (1x342x..)
4,x,0,5,x,2,0,0 (2x.3x1..)
4,x,0,5,2,4,x,0 (2x.413x.)
2,x,0,5,2,4,0,x (1x.423.x)
4,x,x,5,4,2,0,0 (2xx431..)
2,x,x,5,4,2,0,0 (1xx432..)
2,x,0,5,4,2,0,x (1x.432.x)
2,x,0,5,5,4,0,x (1x.342.x)
4,x,x,5,2,2,0,0 (3xx412..)
4,x,5,5,x,2,0,0 (2x34x1..)
4,x,0,5,2,2,x,0 (3x.412x.)
4,x,x,5,2,5,0,0 (2xx314..)
4,x,0,5,2,5,0,x (2x.314.x)
5,x,0,5,2,4,0,x (3x.412.x)
5,x,x,5,2,4,0,0 (3xx412..)
4,x,x,5,2,4,0,0 (2xx413..)
2,x,0,5,4,2,x,0 (1x.432x.)
4,x,0,5,4,2,x,0 (2x.431x.)
5,x,0,5,4,2,x,0 (3x.421x.)
2,x,x,5,2,4,0,0 (1xx423..)
2,x,0,5,4,5,0,x (1x.324.x)
4,x,0,5,5,2,x,0 (2x.341x.)
2,x,x,5,5,4,0,0 (1xx342..)
2,x,x,5,4,5,0,0 (1xx324..)
2,x,5,5,x,4,0,0 (1x34x2..)
4,x,0,5,2,4,0,x (2x.413.x)
2,x,x,5,4,4,0,0 (1xx423..)
4,x,0,5,4,2,0,x (2x.431.x)
4,x,x,5,5,2,0,0 (2xx341..)
2,x,0,5,2,4,x,0 (1x.423x.)
4,x,0,5,2,2,0,x (3x.412.x)
5,x,0,5,2,4,x,0 (3x.412x.)
2,x,0,5,4,4,0,x (1x.423.x)
4,x,0,5,5,2,0,x (2x.341.x)
2,x,0,5,4,4,x,0 (1x.423x.)
2,x,0,5,4,5,x,0 (1x.324x.)
2,x,0,5,5,4,x,0 (1x.342x.)
5,x,x,5,4,2,0,0 (3xx421..)
4,x,0,5,2,5,x,0 (2x.314x.)
5,x,0,5,4,2,0,x (3x.421.x)
2,x,0,5,x,4,5,0 (1x.3x24.)
4,x,0,5,2,x,5,0 (2x.31x4.)
2,x,0,5,4,x,5,0 (1x.32x4.)
4,x,0,5,x,2,5,0 (2x.3x14.)
10,10,11,9,x,x,0,0 (2341xx..)
10,10,9,11,x,x,0,0 (2314xx..)
2,x,0,5,x,4,0,5 (1x.3x2.4)
4,x,0,5,x,2,0,5 (2x.3x1.4)
2,x,0,5,4,x,0,5 (1x.32x.4)
4,x,0,5,2,x,0,5 (2x.31x.4)
x,10,9,11,x,x,0,0 (x213xx..)
x,10,11,9,x,x,0,0 (x231xx..)
x,x,0,5,4,2,x,x (xx.321xx)
x,x,0,5,2,4,x,x (xx.312xx)
10,10,0,11,x,x,9,0 (23.4xx1.)
10,10,0,9,x,x,11,0 (23.1xx4.)
x,10,11,9,10,x,0,x (x2413x.x)
x,10,9,11,10,x,0,x (x2143x.x)
x,10,9,11,10,x,x,0 (x2143xx.)
x,10,11,9,10,x,x,0 (x2413xx.)
10,10,0,9,x,x,0,11 (23.1xx.4)
10,10,0,11,x,x,0,9 (23.4xx.1)
x,10,0,9,x,x,11,0 (x2.1xx3.)
x,10,11,9,x,10,x,0 (x241x3x.)
x,10,9,11,x,10,x,0 (x214x3x.)
x,10,9,11,x,10,0,x (x214x3.x)
x,10,11,9,x,10,0,x (x241x3.x)
x,10,0,11,x,x,9,0 (x2.3xx1.)
x,10,x,11,10,x,9,0 (x2x43x1.)
x,10,9,11,x,x,11,0 (x213xx4.)
x,10,9,x,10,x,11,0 (x21x3x4.)
x,10,0,9,x,10,11,x (x2.1x34x)
x,10,0,9,10,x,11,x (x2.13x4x)
x,10,x,9,10,x,11,0 (x2x13x4.)
x,10,0,11,x,10,9,x (x2.4x31x)
x,10,0,11,x,x,0,9 (x2.3xx.1)
x,10,9,x,x,10,11,0 (x21xx34.)
x,10,11,9,x,x,11,0 (x231xx4.)
x,10,x,9,x,10,11,0 (x2x1x34.)
x,10,0,9,x,x,0,11 (x2.1xx.3)
x,10,11,x,10,x,9,0 (x24x3x1.)
x,10,11,11,x,x,9,0 (x234xx1.)
x,10,9,11,x,x,9,0 (x314xx2.)
x,10,9,9,x,x,11,0 (x312xx4.)
x,10,x,11,x,10,9,0 (x2x4x31.)
x,10,11,x,x,10,9,0 (x24xx31.)
x,10,11,9,x,x,9,0 (x341xx2.)
x,10,0,11,10,x,9,x (x2.43x1x)
x,10,0,x,x,10,9,11 (x2.xx314)
x,10,9,11,x,x,0,11 (x213xx.4)
x,10,11,9,x,x,0,11 (x231xx.4)
x,10,9,11,x,x,0,9 (x314xx.2)
x,10,9,9,x,x,0,11 (x312xx.4)
x,10,0,9,x,x,9,11 (x3.1xx24)
x,10,0,x,10,x,9,11 (x2.x3x14)
x,10,0,9,x,10,x,11 (x2.1x3x4)
x,10,0,9,10,x,x,11 (x2.13xx4)
x,10,0,x,x,10,11,9 (x2.xx341)
x,10,0,x,10,x,11,9 (x2.x3x41)
x,10,11,9,x,x,0,9 (x341xx.2)
x,10,0,11,x,x,11,9 (x2.3xx41)
x,10,0,11,x,10,x,9 (x2.4x3x1)
x,10,0,11,10,x,x,9 (x2.43xx1)
x,10,0,9,x,x,11,9 (x3.1xx42)
x,10,0,11,x,x,9,9 (x3.4xx12)
x,10,x,9,x,10,0,11 (x2x1x3.4)
x,10,x,11,x,10,0,9 (x2x4x3.1)
x,10,11,x,x,10,0,9 (x24xx3.1)
x,10,9,x,x,10,0,11 (x21xx3.4)
x,10,0,11,x,x,9,11 (x2.3xx14)
x,10,x,9,10,x,0,11 (x2x13x.4)
x,10,9,x,10,x,0,11 (x21x3x.4)
x,10,0,9,x,x,11,11 (x2.1xx34)
x,10,x,11,10,x,0,9 (x2x43x.1)
x,10,11,x,10,x,0,9 (x24x3x.1)
x,10,11,11,x,x,0,9 (x234xx.1)
2,x,x,5,4,x,0,0 (1xx32x..)
4,x,x,5,2,x,0,0 (2xx31x..)
4,x,0,5,2,x,x,0 (2x.31xx.)
2,x,0,5,4,x,0,x (1x.32x.x)
4,x,0,5,2,x,0,x (2x.31x.x)
2,x,0,5,4,x,x,0 (1x.32xx.)
2,x,5,5,4,x,0,x (1x342x.x)
2,x,0,5,x,4,0,x (1x.3x2.x)
2,x,0,5,x,4,x,0 (1x.3x2x.)
4,x,0,5,x,2,x,0 (2x.3x1x.)
4,x,5,5,2,x,x,0 (2x341xx.)
4,x,0,5,x,2,0,x (2x.3x1.x)
2,x,x,5,x,4,0,0 (1xx3x2..)
4,x,x,5,x,2,0,0 (2xx3x1..)
2,x,5,5,4,x,x,0 (1x342xx.)
4,x,5,5,2,x,0,x (2x341x.x)
4,x,5,5,x,2,x,0 (2x34x1x.)
5,x,x,5,2,4,0,x (3xx412.x)
2,x,x,5,4,5,x,0 (1xx324x.)
4,x,x,5,2,5,x,0 (2xx314x.)
2,x,x,5,5,4,x,0 (1xx342x.)
2,x,x,5,4,4,x,0 (1xx423x.)
5,x,x,5,2,4,x,0 (3xx412x.)
2,x,0,5,4,2,x,x (1x.432xx)
4,x,0,5,4,2,x,x (2x.431xx)
4,x,x,5,2,4,x,0 (2xx413x.)
5,x,0,5,4,2,x,x (3x.421xx)
4,x,0,5,5,2,x,x (2x.341xx)
2,x,x,5,2,4,x,0 (1xx423x.)
2,x,5,5,x,4,x,0 (1x34x2x.)
2,x,0,5,2,4,x,x (1x.423xx)
4,x,x,5,5,2,x,0 (2xx341x.)
5,x,x,5,4,2,x,0 (3xx421x.)
4,x,x,5,4,2,x,0 (2xx431x.)
2,x,x,5,4,2,x,0 (1xx432x.)
4,x,x,5,2,2,x,0 (3xx412x.)
4,x,0,5,2,2,x,x (3x.412xx)
4,x,0,5,2,4,x,x (2x.413xx)
5,x,0,5,2,4,x,x (3x.412xx)
2,x,0,5,4,4,x,x (1x.423xx)
2,x,0,5,5,4,x,x (1x.342xx)
4,x,0,5,2,5,x,x (2x.314xx)
2,x,0,5,4,5,x,x (1x.324xx)
4,x,5,5,x,2,0,x (2x34x1.x)
4,x,x,5,2,2,0,x (3xx412.x)
2,x,x,5,4,2,0,x (1xx432.x)
4,x,x,5,4,2,0,x (2xx431.x)
5,x,x,5,4,2,0,x (3xx421.x)
4,x,x,5,5,2,0,x (2xx341.x)
2,x,5,5,x,4,0,x (1x34x2.x)
2,x,x,5,2,4,0,x (1xx423.x)
4,x,x,5,2,4,0,x (2xx413.x)
2,x,x,5,4,4,0,x (1xx423.x)
2,x,x,5,5,4,0,x (1xx342.x)
4,x,x,5,2,5,0,x (2xx314.x)
2,x,x,5,4,5,0,x (1xx324.x)
4,x,x,5,2,x,5,0 (2xx31x4.)
2,x,x,5,x,4,5,0 (1xx3x24.)
4,x,x,5,x,2,5,0 (2xx3x14.)
4,x,0,5,x,2,5,x (2x.3x14x)
2,x,x,5,4,x,5,0 (1xx32x4.)
2,x,0,5,4,x,5,x (1x.32x4x)
2,x,0,5,x,4,5,x (1x.3x24x)
4,x,0,5,2,x,5,x (2x.31x4x)
10,10,11,9,x,x,0,x (2341xx.x)
10,10,9,11,x,x,0,x (2314xx.x)
10,10,9,11,x,x,x,0 (2314xxx.)
10,10,11,9,x,x,x,0 (2341xxx.)
2,x,0,5,4,x,x,5 (1x.32xx4)
2,x,x,5,x,4,0,5 (1xx3x2.4)
4,x,0,5,2,x,x,5 (2x.31xx4)
2,x,x,5,4,x,0,5 (1xx32x.4)
4,x,x,5,2,x,0,5 (2xx31x.4)
2,x,0,5,x,4,x,5 (1x.3x2x4)
4,x,0,5,x,2,x,5 (2x.3x1x4)
4,x,x,5,x,2,0,5 (2xx3x1.4)
x,10,11,9,x,x,x,0 (x231xxx.)
x,10,9,11,x,x,x,0 (x213xxx.)
x,10,11,9,x,x,0,x (x231xx.x)
x,10,9,11,x,x,0,x (x213xx.x)
10,10,9,x,x,x,11,0 (231xxx4.)
10,10,x,11,x,x,9,0 (23x4xx1.)
10,10,x,9,x,x,11,0 (23x1xx4.)
10,10,11,x,x,x,9,0 (234xxx1.)
10,10,0,11,x,x,9,x (23.4xx1x)
10,10,0,9,x,x,11,x (23.1xx4x)
10,10,11,x,x,x,0,9 (234xxx.1)
10,10,0,9,x,x,x,11 (23.1xxx4)
10,10,0,11,x,x,x,9 (23.4xxx1)
10,10,9,x,x,x,0,11 (231xxx.4)
10,10,x,11,x,x,0,9 (23x4xx.1)
10,10,0,x,x,x,11,9 (23.xxx41)
10,10,0,x,x,x,9,11 (23.xxx14)
10,10,x,9,x,x,0,11 (23x1xx.4)
x,10,9,x,x,x,11,0 (x21xxx3.)
x,10,11,x,x,x,9,0 (x23xxx1.)
x,10,0,11,x,x,9,x (x2.3xx1x)
x,10,x,11,x,x,9,0 (x2x3xx1.)
x,10,0,9,x,x,11,x (x2.1xx3x)
x,10,x,9,x,x,11,0 (x2x1xx3.)
x,10,0,9,x,x,x,11 (x2.1xxx3)
x,10,0,x,x,x,11,9 (x2.xxx31)
x,10,0,x,x,x,9,11 (x2.xxx13)
x,10,0,11,x,x,x,9 (x2.3xxx1)
x,10,9,x,x,x,0,11 (x21xxx.3)
x,10,x,11,x,x,0,9 (x2x3xx.1)
x,10,x,9,x,x,0,11 (x2x1xx.3)
x,10,11,x,x,x,0,9 (x23xxx.1)
4,x,x,5,2,x,x,0 (2xx31xx.)
4,x,0,5,2,x,x,x (2x.31xxx)
4,x,x,5,2,x,0,x (2xx31x.x)
2,x,0,5,4,x,x,x (1x.32xxx)
2,x,x,5,4,x,0,x (1xx32x.x)
2,x,x,5,4,x,x,0 (1xx32xx.)
2,x,0,5,x,4,x,x (1x.3x2xx)
2,x,x,5,x,4,0,x (1xx3x2.x)
4,x,x,5,x,2,0,x (2xx3x1.x)
2,x,x,5,x,4,x,0 (1xx3x2x.)
4,x,x,5,x,2,x,0 (2xx3x1x.)
4,x,0,5,x,2,x,x (2x.3x1xx)
4,x,x,5,2,5,x,x (2xx314xx)
2,x,x,5,5,4,x,x (1xx342xx)
5,x,x,5,4,2,x,x (3xx421xx)
4,x,x,5,5,2,x,x (2xx341xx)
2,x,x,5,4,5,x,x (1xx324xx)
5,x,x,5,2,4,x,x (3xx412xx)

Résumé

  • L'accord SolM♯11 contient les notes : Sol, Si, Ré, Do♯
  • En accordage Modal D, il y a 300 positions disponibles
  • Aussi écrit : SolM+11
  • Chaque diagramme montre la position des doigts sur le manche de la Mandolin

Questions fréquentes

Qu'est-ce que l'accord SolM♯11 à la Mandolin ?

SolM♯11 est un accord Sol M♯11. Il contient les notes Sol, Si, Ré, Do♯. À la Mandolin en accordage Modal D, il y a 300 façons de jouer cet accord.

Comment jouer SolM♯11 à la Mandolin ?

Pour jouer SolM♯11 en accordage Modal D, utilisez l'une des 300 positions ci-dessus. Chaque diagramme montre la position des doigts sur le manche.

Quelles notes composent l'accord SolM♯11 ?

L'accord SolM♯11 contient les notes : Sol, Si, Ré, Do♯.

Combien de positions existe-t-il pour SolM♯11 ?

En accordage Modal D, il y a 300 positions pour l'accord SolM♯11. Chacune utilise une position différente sur le manche avec les mêmes notes : Sol, Si, Ré, Do♯.

Quels sont les autres noms de SolM♯11 ?

SolM♯11 est aussi connu sous le nom de SolM+11. Ce sont différentes notations pour le même accord : Sol, Si, Ré, Do♯.